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EX 1: Graph each quadratic function using the x-intercepts, vertex, and y-intercept. a) y = ½(x – 3)(x + 5) b) f(x) = -x(x + 6) Success Criteria: I can… • Sketch the graph of a quadratic function in factored form • Expand and simplify quadratic expressions in one variable

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(function notation with simple expressions within function, composite functions; finding the zero of a function) 8.7. 1.7 part 2 . AI3d4. Inverse Functions (finding the inverse of a relation; finding and graphing the inverse of a linear function) 4.7 . AI3d5. Direct Variation (finding the constant of variation; include real-world problems) 8.9

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Determine whether a relation is a function, given a set of points CC.2.2.HS.C.1 Use the concept and notation of functions to interpret and apply them in terms of their context. A1.2.1.1.3 Identify the domain or range of a relation (may be presented as CC.2.2.HS.C.2 Graph and analyze functions and use their properties to make

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Dec 11, 2020 · -- Here is another video of two more Examples where we Sketch the Graph of the Derivative f' using the Graph of the Function f. These Examples use graphs with points where the Derivative Does Not Exist ! -- Here is another video (CORRECTION: "m=2.5" should be "m=-2.5", st that f' should be below the x-axis at y=-2.5.) of one Example where we ...

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Unit 2 – Inequalities, Absolute Value and the Rectangular Coordinate System . Solve Linear Inequalities . Absolute Value . Finding Domain . Evaluating Functions . Rectangular Coordinate System . Distance . Slope . Writing and Graphing Linear Equations . Finding Intercepts . Unit 3 – Functions . Parent Functions . Transformations of ...

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functions are f(x) = 2 x , f(x) = 5 x – 2 , or f(x) = 9 2x + 1 . In each of the three examples the variable x is in the exponent, which makes each of the examples exponential functions. Graphing Exponential Functions To begin graphing exponential functions we will start with two examples.

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Section 2.6. Graphs of Rational Functions and Their Applications. Definition of a Vertical Asymptote; Definition of a Horizontal Asymptote; Theorem on Horizontal Asymptotes (p.180) (comparing the degrees of numerator and denominator) Domain and Range Intervals; RAI 2 D 2 S; Can a function have more than one vertical asymptote?